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OpenStudy (anonymous):
8 isn't a perfect square, so that can't be factored without using radicals.
As for solving it, is that equal to something?
OpenStudy (nosnip):
that's what I thought but I've got to draw it as a graph
OpenStudy (nosnip):
there's y= (x-2)(x+2)(x+2) and y= -x^2 -8
OpenStudy (nosnip):
I've only got to sketch it but I need the x intercept I think
OpenStudy (anonymous):
so you need to sketch both of those and find the solution/intersection point?
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OpenStudy (nosnip):
Yep
OpenStudy (anonymous):
ok. for the first one you can use the x-intercepts.
The second one, doesn't have x-intercepts. You can draw it using transformations. Reflect the parabola over the x-axis and shift it down 8.|dw:1443290058687:dw|
OpenStudy (nosnip):
Ooh I see yes that's clever!
OpenStudy (anonymous):
:)
You can solve this algebraically as well
\((x-2)(x+2)(x+2)=-x^2-8\)
\((x^2-4)(x+2)=-x^2-8\)
\(x^3+2x^2-4x-8=-x^2-8\)
\(x^3+3x^2-4x=0\)
OpenStudy (nosnip):
Okay thankyo uvery much
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